vaskir's blog

Tuomas Hietanen posted a parallel reduce function that uses TPL Tasks. I found it interesting to compare performance of this function with analogues implemented using F# Asyncs, Hopac Jobs and Scala Futures. The author uses noop long-running reduce function to show that it's really run in parallel. In this blog post we are benchmarking another aspect of the implementations: how much extra cost is introduced by a particular parallezation mechanism (library) itself. We translate the original code almost as is to Tasks and Hopac: And Scala's Futures: The results (Core i5, 4 cores): Sequential List.reduce: Real: 00:00:00.014, CPU: 00:00:00.015, GC gen0: 0, gen1: 0, gen2: 0  Tasks: Real: 00:00:01.790, CPU: 00:00:05.678, GC gen0: 36, gen1: 10, gen2: 1  Hopac: Real: 00:00:00.514, CPU: 00:00:01.482, GC gen0: 27, gen1: 2, gen2: 1  Asyncs: Real: 00:00:37.872, CPU: 00:01:48.405, GC gen0: 90, gen1: 29, gen2: 4 Scala Futures: 4.8 seconds (Hopac - 3.4 time

Hopac claims that its Jobs are much more lightweight that F# Asyncs. There are many benchmarks on Hopac github repository, but I wanted to make a simple and straightforward benchmark and what could be simpler that parallel Fibonacci algorithm? :) (actually there's a more comprehensive  benchmark in the Hopac repository itself, see Fibonacci.fs ) Sequential Fibonacci function is usually defined as So write a parallel version in Hopac where each step is performed in a Job and all these Jobs are (potentially) run in Parallel by Hopac's scheduler An equivalent parallel algorithm written using F# Asyncs ...and using TPL Tasks All three functions create *a lot* of parallel jobs/asyncs/tasks. For example, for calculating fib (34) they create ~14 million of jobs (this is why Fibonacci was chose for this test). To make them work efficiently we will use the sequential version of fib for small N, then switch to parallel version Now we can run both of the function with d